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Pauli-corrected Breit-Wigner formulae for compound resonances in two- and three-cluster systems
Author(s) -
M. C. L. Orlowski
Publication year - 1984
Publication title -
il nuovo cimento a
Language(s) - English
Resource type - Journals
ISSN - 0369-3546
DOI - 10.1007/bf02786217
Subject(s) - pauli exclusion principle , formalism (music) , metastability , physics , cluster (spacecraft) , resonance (particle physics) , coupled cluster , mathematical physics , quantum mechanics , molecule , art , musical , computer science , visual arts , programming language
Summary  Breit-Wigner formulae for compound resonances in two- and three-cluster systems are derived. Analytic corrections due to the Pauli principle with regard to corresponding formulae for partial resonance widths and resonance pole shifts are given. In the case of a system of three composite particles a model is formulated in which sudden decay into three clusters is determined by the knowledge of the microscopical compound state of the metastable decaying nucleus. The derivation of the Breit-Wigner formulae in the case of a three-cluster system is based on the study of the asymptotic behavior of the full three-body Green's function. In the case of the two-body channel situation the formalism presented here is a modification of the Wildermuth-Benöhr reaction theory.

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